Optimizing Long-Term Production Plans in Underground and Open-Pit Copper Mines

References

• Alford C. Optimization in underground mine design. Proc. 25th Sympos. APCOM (1995) (Australasian Institute of Mining and Metallurgy, Carlton South, Australia) 213–218Google Scholar
• Alford C., Brazil M., Lee D. H., Weintraub A., Romero C., Bjorndal T., Epstein R. Optimisation in underground mining. Handbook of Operations Research in Natural Resources (2007) (Springer, Berlin) 561–578Crossref, Google Scholar
• Balas E., Jünger M., Naddef D. Projection and lifting in combinatorial optimization. Computational Combinatorial Optimization (2001) 2241(Springer-Verlag, Berlin) 26–56Lecture Notes in Computer ScienceCrossref, Google Scholar
• Barbaro R., Ramani R. Generalized multiperiod MIP model for production scheduling and processing facilities selection and location. Mining Engrg. (1986) 38(2):107–114Google Scholar
• Brazil M., Lee D., Van Leuven M., Rubinstein J., Thomas D., Wormald N. Optimising declines in underground mines. Trans. IMM, Sect. A: Mining Tech. (2003) 112(3):A164–A170Crossref, Google Scholar
• Busnach E., Mehrez A., Sinuany-Stern Z. A production problem in phosphate mining. J. Oper. Res. Soc. (1985) 36(4):285–288Crossref, Google Scholar
• Caccetta L., Weintraub A., Romero C., Bjorndal T., Epstein R. Applicationn of optimisation techniques in open pit mining. Handbook of Operations Research in Natural Resources (2007) (Springer, Berlin) 546–560Crossref, Google Scholar
• Caccetta L., Hill S. P. An application of branch and cut to open pit mine scheduling. J. Global Optim. (2003) 27(2–3):349–365Crossref, Google Scholar
• Carlyle W. M., Eaves B. C. Underground planning at Stillwater Mining Company. Interfaces (2001) 31(4):50–60Link, Google Scholar
• Chicoisne R., Espinoza D., Goycoolea M., Moreno E., Rubio E. A new algorithm for the open-pit mine scheduling problem. (2009) . Working paper, Universidad Adolfo Ibañez and Universidad de Chile, Santiago, ChileGoogle Scholar
• Dagdelen K., Johnson T. Optimum open pit mine production scheduling by Lagrangian parameterization. Proc. 19th Sympos. APCOM (1986) (Jostens Publications, PA) 127–141Google Scholar
• Denby B., Schofield D. The use of genetic algorithms in underground mine scheduling. Proc. 25th Sympos. APCOM (1995) (Australasian Institute of Mining and Metallurgy, Carlton South, Australia) 389–394Google Scholar
• Dowd P., Onur A. Open-pit optimization part 1: Optimal open-pit design. Trans. IMM, Sect. A: Mining Indust. (1993) 102:A95–A104Google Scholar
• Economía y Negocios (2010) . Accessed January 18, http://www.economiaynegocios.cl/noticias/noticias.asp?id=71136Google Scholar
• Elevli B. Open pit mine design and extraction sequencing by use of OR and AI concepts. Internat. J. Surface Mining (1995) 9(4):149–153Crossref, Google Scholar
• Erarslan K., Celebi N. A simulative model for optimum pit design. Canadian Inst. Mining (CIM) Bull. (2001) 94(1055):59–68Google Scholar
• Gershon M. Mine scheduling optimization with mixed integer programming. Mining Engrg. (1983) 35:351–354Google Scholar
• Hochbaum D., Chen A. Performance analysis and best implementations of old and new algorithms for the open-pit mining problem. Oper. Res. (2000) 48(6):894–914Link, Google Scholar
• Kim Y. C. Ultimate pit limit design methodologies using computer models—The state of the art. Mining Engrg. (1978) 30:1454–1459Google Scholar
• Kim Y., Zhao Y. Optimum open pit production sequencing—The current state of the art. Soc. Mining, Metallurgy and Exploration Annual Meeting Proc. (1994) (Society for Mining, Metallurgy, and Exploration of the American Institute of Mining, Metallurgical, and Petroleum Engineers, Littleton, CO) . PreprintGoogle Scholar
• Kuchta M., Newman A., Topal E. Production scheduling at LKAB's Kiruna mine using mixed integer programming. Mining Engrg. (2003) April):35–40Google Scholar
• Kuchta M., Newman A., Topal E. Implementing a production schedule at LKAB's Kiruna mine. Interfaces (2004) 34(2):124–134Link, Google Scholar
• Kumral M., Dowd P. A. A simulated annealing approach to mine production scheduling. J. Oper. Res. Soc. (2005) 56(8):922–930Crossref, Google Scholar
• Lane K.The Economic Definition of Ore: Cutoff Grade in Theory and Practice (1988) (Mining Journal Books Limited, London) Google Scholar
• Laurich R., Kennedy B. Planning and design of surface mines. Surface Mining (1990) (Port City Press, Baltimore) 465–469Google Scholar
• Lerchs H., Grossmann I. Optimum design of open-pit mines. Canadian Mining Metallurgical Bull. (1965) LXVIII:17–24Google Scholar
• Newman A., Yano C., Rubio E. Mining above and below ground: Timing the transition. (2010a) . Working paper, Haas School of Business, University of California, Berkeley, CAGoogle Scholar
• Newman A., Rubio E., Caro R., Weintraub A., Eurek K. A review of operations research in mine planning. Interfaces (2010b) 40(3):222–245Link, Google Scholar
• Picard J. C. Maximal closure of a graph and applications to combinatorial problems. Management Sci. (1976) 22(11):1268–1272Link, Google Scholar
• Poniewierski J., MacSporran G., Sheppard I. Optimisation of cut-off grade at Mount Isa Mines Limited's enterprise mine. Proc. 12th Internat. Sympos. Mine Planning and Equipment Selection (2003) (Australasian Institute of Mining and Metallurgy, Carlton South, Australia) 531–538Google Scholar
• Ramazan S. The new fundamental tree algorithm for production scheduling of open pit mines. Eur. J. Oper. Res. (2007) 177(2):1153–1166Crossref, Google Scholar
• Sarin S., West-Hansen J. The long-term mine production scheduling problem. IIE Trans. (2005) 37(2):109–121Crossref, Google Scholar
• Sevim H., Lei D. The problem of production planning in open pit mines. INFOR (1998) 36:1–12Google Scholar
• Tolwinski B., Underwood R. A scheduling algorithm for open pit mines. IMA J. Math. Appl. Bus. Indust. (1996) 7:247–270Google Scholar
• Trout L. Underground mine production scheduling using mixed integer programming. Proc. 25th Sympos. APCOM (1995) (Australasian Institute of Mining and Metallurgy, Carlton South, Australia) 395–400Google Scholar
• Underwood R., Tolwinski B. A mathematical programming viewpoint for solving the ultimate pit problem. Eur. J. Oper. Res. (1998) 107(1):96–107Crossref, Google Scholar
• Wang Q., Sun H., Xie H., Wang Y., Jiang Y. A theorem on open-pit planning optimization and its application. Proc. 29th Sympos. APCOM (2001) (A. A. Balkema Publishers, Leiden, The Netherlands) 295–298Google Scholar
• Yun Q., Liu J., Chen Y., Huang G. Optimization of planning and design in underground mines. Proc. 22nd Sympos. APCOM (1990) (Technische Universität Berlin, Berlin) 255–262Google Scholar